《内科护理（供护理助产专业用）》是按照新一轮教学计划和教学大纲的要求编写的卫生部“十一五”规划教材，主要供中等卫生职业教育护理、助产专业的师生使用。《全国中等卫生职业教育卫生部十一五规划教材：内科护理（供护理助产专业用）（附光盘）》共分十章，主要介绍了内科护理的内容及结构、呼吸系统疾病病人的护理、循环系统疾病病人的护理、泌尿系统疾病病人的护理、内分泌代谢疾病病人的护理、神经系统疾病病人的护理、传染病病人的护理等内容。

本书是一本极具特色的热学教材，是作者多年来教学经验的总结，它不同于一般常见的热学著作。其特点是：①用连续统力学方法，以流与平衡场为基本框架，使经典热力学和热传递理论融为一体，这在方法论上是一种新的尝试。②以熵为热的基本量和思考问题的出发点，从而简化了热过程和热状态的分析，同时也使该书内容延伸到科学和工程的应用领域。

离散数学是现代数学的一个重要分支和计算机科学基础理论的核心课程，它充分描述了计算机科学离散性的特点，是随着计算机科学的发展而逐步建立起来的新兴的基础性学科。本书作为离散数学的基本教材，把握关键问题并以全新的编排方式通过精选的大量实例深入浅出地介绍了数理逻辑、组合算法、图论、布尔代数、网络模型、形式语言与自动机理论等与计算机科学密切相关的前沿课题，既着重于各部分内容之间的紧密联系，又深入探讨各部分内容的概念、理论、算法和实际应用，内容叙述严谨，推演详尽。各章节配有相当数量的习题与书后的提示和答案为读者迅速掌握有关知识提供有效帮助。本书内容丰富、全面系统、结构清晰、通俗易懂、注重实用，既可作为计算机科学和计算数学等专业的本科生和研究生的教科书，又可作为工程技术人员的参考书。

武汉大学本科生系列教材。

Up until recently， Riemannian geometry and basic topology were not included， even by departments or faculties of mathematics， as compulsory subjects in a university-level mathematical education. The standard courses in the classical differential geometry of curves and surfaces which were given instead （and still are given in some places） gradually came to be viewed as anachronisms. However， there has been hitherto no unanimous agreement as to exactly how such courses should be brought up to date， that is to say，which parts of modern geometry should be regarded as absolutely essential to a modern mathematical education， and what might be the appropriate level of abstractness of their exposition The task of designing a modernized course in geometry was begun in 1971 in the mechanics division of the Faculty of Mechanics and Mathematics of Moscow State University. The subject-matter and level of abstractness of its exposition were dictated by the view that， in addition to the geometry，of curves and surfaces， the following topics are certainly useful in the various areas of application of mathematics （especially in elasticity and relativity，to name but two）， and are therefore essential： the theory of tensors （including eovariant differentiation of them）; Riemannian curvature;

This book is devoted to explaining a wide range of applications of continuous symmetry groups to physically important systems of differential equations. Emphasis is placed on significant applications of group-theoretic methods， organized so that the applied reader can readily learn the basic computational techniques required for genuine physical problems.本书为英文版。

本书是根据原化学工业部1998年颁发的《全国化工技校化工工艺专业教学计划》及《化工分析教学大纲》编写的。全书采用新的国家标准和部颁标准以及法定计量单位。在内容上，删去了一般化工分析教材中重量分析法，而增加了电位分析法。同时，对新一代分析天平的构造和使用作了较详细的介绍。对应用日益广泛的气相色谱法增加了部分内容。本书共十章，包括绪论、滴定分析法总论、酸碱滴定法、配位滴定法、沉淀滴定法、氧化还原滴定法、气体分析、电位分析法、比色及分光光度法和气相色谱法等内容。本书既可作为技工学校化工工艺专业的教材，也可供从事分析工作的有关人员参考自学及工人培训使用。

This book is intended for the young student who is interested in graph theory and wishes to study it as part of his mathematical education. Experience at Cambridge shows that none of the currently available texts meet this need. Either they are too specialized for their audience or they lack the depth and development needed to reveal the nature of the subject.本书为英文版。

The guiding principle in this book is to use differential forms as an aid in exploring some of the less digestible aspects of algebraic topology. Accordingly， we move primarily in the realm of smooth manifolds and use the de Rham theory as a prototype of all of cohomology. For applications to homotopy theory we also discuss by way of analogy cohomology with arbitrary coefficients. Although we have in mind an audience with prior exposure to algebraic or differential topology， for the most part a good knowledge of linear algebra， advanced calculus， and point-set topology should suffice. Some acquaintance with manifolds， simplicial complexes， singular homology and cohomology， and homotopy groups is helpful， but not really necessary. Within the text itself we have stated with care the more advanced results that are needed， so that a mathematically mature reader who accepts these background materials on faith should be able to read the entire book with the minimal prerequisites.本书为英文版。

In expositions of the elements of topology it is customary for homology to be given a fundamental role. Since Poincare， who laid the foundations of topology， homology theory has been regarded as the appropriate primary basis for an introduction to the methods of algebraic topology. From homotopy theory， on the other hand， only the fundamental group and covering-space theory have traditionally been included among the basic initial concepts. Essentially all elementary classical textbooks of topology （the best of which is， in the opinion of the present authors， Seifert and Threlfall's A Textbook of Topology） begin with the homology theory of one or another classof complexes. Only at a later stage （and then still from a homological point of view） do fibre-space theory and the general problem of classifying homotopy classes of maps （homotopy theory） come in for consideration. However， methods developed in investigating the topology of differentiable manifolds， and intensively elaborated from the 1930s onwards （by Whitney and others）， now permit a wholesale reorganization of the standard exposition Of the fundamentals of modern topology. In this new approach， which resembles more that of classical analysis， these fundamentals turn out to consist primarily of the elementary theory of smooth manifolds， homotopy theory based on these， and smooth fibre spaces. Furthermore， over the decade of the 1970s it became clear that exactly this complex of topological ideas and methods were proving to be fundamentally applicable in various areas of modern physics.本书为英文版。